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The operations in Section 321 allow us to give a complete de nition of an expression in the relational algebra A basic expression in the relational algebra consists of either one of the following: A relation in the database A constant relation A constant relation is written by listing its tuples within { }, for example { (A-101, Downtown, 500) (A-215, Mianus, 700) } A general expression in relational algebra is constructed out of smaller subexpressions Let E1 and E2 be relational-algebra expressions Then, these are all relationalalgebra expressions: E1 E2 E1 E2 E1 E2 P (E1 ), where P is a predicate on attributes in E1 S (E1 ), where S is a list consisting of some of the attributes in E1 x (E1 ), where x is the new name for the result of E1

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The fundamental operations of the relational algebra are suf cient to express any relational-algebra query1 However, if we restrict ourselves to just the fundamental operations, certain common queries are lengthy to express Therefore, we de ne additional operations that do not add any power to the algebra, but simplify common queries For each new operation, we give an equivalent expression that uses only the fundamental operations

1 In Section 33, we introduce operations that extend the power of the relational algebra, to handle null and aggregate values

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Using Table 13-1, we invert this expression and nd that the response as a function of time is 2 1 r (t) = e t u(t) + sin(2t)u(t) 5 5 We have included the unit step function to re ect the fact that the circuit is excited at time t = 0 EXAMPLE 13-14 Consider the circuit shown in Fig 13-5 If i 0 (t) = e 2t u(t), i(0) = 1 A, and v(0) = 2 V, write a matrix equation that separates the zero-input and zero-state responses for the circuit in the s domain SOLUTION Before describing the problem in terms of Laplace transforms, we use KVL and KCL to determine the equations for the unknowns i(t) and v(t) First, we apply KVL to the loop in the rightmost pane of the circuit We nd v(t) 6 di =0 dt

The McGraw Hill Companies, 2001

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The rst additional-relational algebra operation that we shall de ne is set intersection ( ) Suppose that we wish to nd all customers who have both a loan and an account Using set intersection, we can write customer -name (borrower ) customer -name (depositor ) The result relation for this query appears in Figure 320 Note that we can rewrite any relational algebra expression that uses set intersection by replacing the intersection operation with a pair of set-difference operations as: r s = r (r s) Thus, set intersection is not a fundamental operation and does not add any power to the relational algebra It is simply more convenient to write r s than to write r (r s)

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